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Temperature dependence of energy

Belokopytin, Yu.S. and Shulman, G.E. (1987). On the temperature dependence of energy metabolism in fish of the Black and Azov Seas (In Russian). Gidrobiologicheskii Zhumal 23,61-67. [Pg.258]

Temperature dependence of energy transfer fk-om the long wavelength antenna BChl-896 to the reaction center in Rhodospirillim Rubrum, Rhodobacter Sphaeroides (w.t. and M21 mutant) fk-om 77 to 177 K, studied by picosecond absorption spectroscopy. [Pg.1111]

Moreover, temperature dependence of energy metabolism could be investigated with the setup described in section 3.4. It rendered the known parabolic behaviour of heat production rate as function of temperature with a maximum around 32 °C. Due to aerobic metabolism in the closed vessel the oxygen concentration dropped permanently. Lizards were able to cope with these changing conditions when longer lasting periods below 9.3 kPa p02 were avoided [83]. [Pg.424]

Fig. 6. The temperature dependence of energy conversion factor (e) of Zro.85Yo.15O1925 (YSZ), Lao9Sro1Gao8Mgo.2O2.85 (LSGM9182) and Ceo80 Fig. 6. The temperature dependence of energy conversion factor (e) of Zro.85Yo.15O1925 (YSZ), Lao9Sro1Gao8Mgo.2O2.85 (LSGM9182) and Ceo80<lo.20l.9 (GDC) films with a thickness of 50 iita at...
In principle, the reaction cross section not only depends on the relative translational energy, but also on individual reactant and product quantum states. Its sole dependence on E in the simplified effective expression (equation (A3.4.82)) already implies unspecified averages over reactant states and sums over product states. For practical purposes it is therefore appropriate to consider simplified models for tire energy dependence of the effective reaction cross section. They often fonn the basis for the interpretation of the temperature dependence of thennal cross sections. Figure A3.4.5 illustrates several cross section models. [Pg.776]

Grigoleit U, Lenzer T and Luther K 2000 Temperature dependence of collisional energy transfer in highly excited aromatics studied by classical trajectory calculations Z. Phys. Chem., A/F214 1065-85... [Pg.1086]

The Arrhenius relation given above for Are temperature dependence of air elementary reaction rate is used to find Are activation energy, E, aird Are pre-exponential factor. A, from the slope aird intercept, respectively, of a (linear) plot of n(l((T)) against 7 The stairdard enAralpv aird entropy chairges of Are trairsition state (at constairt... [Pg.2967]

CH3 group ceases, and a multibeam H pattern is observed. Measuring tlie temperature dependence of tlie beam pattern broadening into tlie volcano pattern allows one to measure tlie energy required to make the -CH group... [Pg.2993]

Stephenson J C and Moore C B 1972 Temperature dependence of nearly resonant vibration-vibration energy transfer in COj mixtures J. Chem. Phys. 56 1295-308... [Pg.3015]

Figure 1.4. Temperature dependence of the change in Gihhs energy, enthalpy and entropy upon transfer of ethane and butane from the gas phase to water. The data refer to transfer from the vapour phase at 0.101 MPa to a hypothetical solution of unit mole fraction and are taken from ref. 125. Figure 1.4. Temperature dependence of the change in Gihhs energy, enthalpy and entropy upon transfer of ethane and butane from the gas phase to water. The data refer to transfer from the vapour phase at 0.101 MPa to a hypothetical solution of unit mole fraction and are taken from ref. 125.
Evaluation of the integrals requires an empirical expression for the temperature dependence of the ideal gas heat capacity, (3p (8). The residual Gibbs energy is related to and by equation 138 ... [Pg.492]

The temperature dependence of the permeability arises from the temperature dependencies of the diffusion coefficient and the solubility coefficient. Equations 13 and 14 express these dependencies where and are constants, is the activation energy for diffusion, and is the heat of solution... [Pg.493]

Liquid Third Phase. A third Hquid with coUoidal stmcture has been a known component in emulsions since the 1970s (22) for nonionic surfactants of the poly(ethylene glycol) alkylaryl ether type. It allows low energy emulsification (23) using the strong temperature dependence of the coUoidal association stmctures in the water—surfactant—hydrocarbon systems. [Pg.201]

In connection with the earlier consideration of diffusion in liquids using tire Stokes-Einstein equation, it can be concluded that the temperature dependence of the diffusion coefficient on the temperature should be T(exp(—Qvis/RT)) according to this equation, if the activation energy for viscous flow is included. [Pg.295]

Figure 1 Temperature dependence of the reorganization energy and effective charges on... Figure 1 Temperature dependence of the reorganization energy and effective charges on...

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Activation Energy and the Temperature Dependence of Rates

Energy temperatures

Energy-dependent

Free Energy and Temperature Dependence of Tunneling

Pressure and Temperature Dependences of Selected Semiconductor Minimum Energy Gaps

Temperature Dependence of Rate Constants Activation Energies

Temperature dependence of free energy

Temperature dependence of the Gibbs energy

Temperature dependence of the energy gap

Temperature dependence of the free energy

Temperature dependence of the surface free energy

Temperature-dependent electron tunneling. Methods of determining the activation energy

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